12y^(2)-25y+12

The Curve represented by the equation 12x^(2)-25xy+12y^(2)+10x+11y+2=0 is

Factorize each of the following expressions: 16x^(2)-25y^(2) (2) 27x^(2)-12y^(2)144a^(2)-289b^(2) (4) 12m^(2)-27125x^(2)-45y^(2)(6)144a^(2)-169b^(2)

7(x-2y)^(2)-25(x-2y)+12

The product of perpendiculars from origin to the pair of lines 12x^(2)+25xy+12y^(2)+10x+11y+2=0

Distance between the parallel lines 4x^(2)+20xy+25y^(2)+2x+5y-12=0

Find the product of lengths of perpendiculars drawn from (2, 1) upon the lines 12x^(2)+25xy+12y^(2)+10x+11y+2=0

The product of perpendicular distances from the origin to the pair of straight lines 12x^(2)+25xy+12y^(2)+10x+11y+2=0

O, A, B are vertices of triangle whose sides are given by (5x+12y)^(2)-3(12x-5y)^(2)=0, 5x+12y-78=0 then AB =

O,A,B are vertices of triangle whose sides are given by (5x+12y)^(2)-3(12x-5y)^(2)=0,5x+12y-78=0 then AB=